Let p(x, y) = 32+ (y+ c) on the region R given by 0≤x≤1 (1>0), -2 ≤ y ≤ 2, with p(x, y) = 0 outside the region R.(a) For what values of c can p be a joint density function no matter what is?(b) Next, take c to be the endpoint of your inequality in (a). Find a value of a, for which p(x, y) is a joint density function.

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Let p(x,y)=3+ (a) For what values of c can p be a joint density function no matter what is? (v + c) on the region R given by 0≤x≤ (>0)-2≤ ≤ 2, with p(x, y) = 0 outside the re (b) Next, take c to be the endpoint of your inequality in (a). Find a value of as for which p(a, y) is a joint density function.

Let p(x,y)=3+ (a) For what values of c can p be a joint density function no matter what is? (v + c) on the region R given by 0≤x≤ (>0)-2≤ ≤ 2, with p(x, y) = 0 outside the re (b) Next, take c to be the endpoint of your inequality in (a). Find a value of as for which p(a, y) is a joint density function.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section: Chapter Questions

Problem 12T

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